if utility function is U=xy, then the Marshal demand functions are x=m/2Px, y=m/2Py, the indirect utility function is V(p1,p2;m)=m^2/4PxPy, lamda=dV/dm=m/2PxPy.
hence:
(1) X=240/4=60,y=240/6=40, u*=2400
(2)marginal utility of money =lamda=240/(2*2*3)=20
(3)you must know the Hicks demand functions, which are solved from the problem:
Min e=xP1+yP2 s.t. U=xy=u=2400
the decision functions are hicks demand functions:
x=h1(p1,p2,u)=sqrt(u*P2/P1),
y=h2(p1,p2,u)=sqrt(u*p1/p2)
the value function, or the expenditure function is
e(p1,p2,u)=2sqrt(p1*p2*u)=2sqrt(2*1.44*3*2400)=288